activity
20202024
most citedLight bending from eikonal in worldline quantum field theory

38 citations · 119 across the 7 of their papers we have counts for

collaborators

7 papers

hep-th2024

Gravitational lensing in a plasma from worldlines

Francesco Comberiati, Leonardo de la Cruz

We study the deflection of light rays in a cold, non-magnetized plasma using the worldline framework. Starting from Synge's Hamiltonian formalism, we construct a position-space act…

hep-th2023★ 12 cited

Six-dimensional one-loop divergences in quantum gravity from the spinning particle

Fiorenzo Bastianelli, Francesco Comberiati, Filippo Fecit +1

In this work, we investigate the computation of the counterterms necessary for the renormalization of the one-loop effective action of quantum gravity using both the worldline form…

hep-th2022★ 27 cited

Classical Double Copy of Spinning Worldline Quantum Field Theory

Francesco Comberiati, Canxin Shi

We study the classical double copy of massive spinning objects in the worldline quantum field theories (WQFT) formalism. We couple the supersymmetric model to a Yan…

hep-th2022★ 22 cited

Classical off-shell currents

Francesco Comberiati, Leonardo de la Cruz

We consider tree-level off-shell currents of two massive particles and massless bosons in the classical limit, which can be fused into the classical limit of scattering a…

hep-th2021★ 38 cited

Light bending from eikonal in worldline quantum field theory

Fiorenzo Bastianelli, Francesco Comberiati, Leonardo de la Cruz

Using the worldline quantum field theory (WQFT) formalism for classical scattering, we study the deflection of light by a heavy massive spinless/spinning object. WQFT requires the…

hep-th2021★ 16 cited

Worldline description of a bi-adjoint scalar and the zeroth copy

Fiorenzo Bastianelli, Francesco Comberiati, Leonardo de la Cruz

Bi-adjoint scalars are helpful in studying properties of color/kinematics duality and the double copy, which relates scattering amplitudes of gauge and gravity theories. Here we st…

hep-th2020★ 4 cited

Path integral calculation of heat kernel traces with first order operator insertions

Fiorenzo Bastianelli, Francesco Comberiati

We study generalized heat kernel coefficients, which appear in the trace of the heat kernel with an insertion of a first-order differential operator, by using a path integral repre…